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Hoang NGo
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Trịnh Việt Dũng
15 tháng 6 2022 lúc 20:31

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BÍCH THẢO
Xem chi tiết
Lê Song Phương
9 tháng 9 2023 lúc 19:36

a) Do tam giác AEB vuông cân tại A nên \(\left\{{}\begin{matrix}\widehat{EAB}=90^o\\AE=AB\end{matrix}\right.\)

Ta thấy \(\widehat{MEA}=\widehat{BAH}\) vì chúng cùng phụ với \(\widehat{EAM}\)

Xét 2 tam giác HAB vuông tại H và MEA vuông tại M, ta có:

\(AE=AB\left(cmt\right),\widehat{MEA}=\widehat{BAH}\left(cmt\right)\)

\(\Rightarrow\Delta HAB=\Delta MEA\left(ch-gn\right)\) \(\Rightarrow AH=ME\)     (1)

Tương tự, ta cũng có \(\Delta HAC=\Delta NFA\Rightarrow HC=AN\)     (2)

Từ (1) và (2) suy ra \(EM+HC=AH+AN\) hay \(EM+HC=HN\) (đpcm)

b) Từ \(\Delta HAC=\Delta NFA\Rightarrow AH=NF\)

Từ đó suy ra \(ME=NF\left(=AH\right)\)

Xét tam giác MNE và NMF, ta có:

\(ME=NF\left(cmt\right),\widehat{EMN}=\widehat{FNM}\left(=90^o\right)\), MN là cạnh chung.

\(\Rightarrow\Delta MNE=\Delta NMF\left(c.g.c\right)\)

\(\Rightarrow\widehat{ENM}=\widehat{FMN}\) \(\Rightarrow\) EN//FM (2 góc so le trong bằng nhau)

Ta có đpcm.

jibe thinh
Xem chi tiết
trần thị thảo anh
6 tháng 2 2020 lúc 20:19

a,ta có gMAB+gBAC=gMAC

           gNAC+gCAB=gNAB

mà gMAB=gNAC=90độ

=>gMAC=gNAB

xét tgMAC và tgNAB có: AM=AB (tgMAB cân tại A)

                                       gMAC=gNAB (cmt)

                                       AN=AC (tgNAC cân tại A)

=> tgMAC = tgNAB (c.g.c)

=>MC=BN (hai cạn tương ứng)

b,gọi AB cắt MC tại H ; gọi MC cắt BN tại I

xét tgAMH vuông tại A => gAMH + gAHM = 90 độ 

mà gAHM = gIHB (hai góc đối đỉnh);gAMH = gIBH (vì tgMAC = tgNAB)

=> gIHB+gIBH = 90 độ => gHIB = 90 độ 

=>MC vuông góc với BN tại I

c, vì tgABC đều cạnh 4 cm => AB=AC=BC=4 cm

=> AM=AN=4cm

Xét tgAMB vuông tại A,áp dung định lý pytago 

=>MB=4 căn 2

tương tự NC=4 căn 2

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jibe thinh
7 tháng 2 2020 lúc 9:12

chứng minh MN//BC nữa bn!!

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trần thị thảo anh
7 tháng 2 2020 lúc 10:11

c, mình nêu gợi ý rồi bn tự lm nha

ta có: gMBA + gABC = gMBC

         gNCA+gACB=gNCB

=>gMBC=gNCB 

tgMBC=tgNCB (c.g,c) => gICB=gIBC

=>tgIBC cân tại I mà tgIBC vuông tại I 

=> gIBC=gICB=45độ    (1)

vì tgMBC=tgNCB =>gBMI=gINC 

=>tgMIB=tgNIC (cạnh góc vuông - góc nhọn)

=>IM=IN=>tgIMN cân tại I 

mà tgIMN vuông tại I 

=>gIMN=gINM=45 độ      (2)

từ (1) và (2)=>gIBC=gINM 

mà gIBC và gINM nằm ở vị ví sole trong => MN//BC

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Thành Trung
Xem chi tiết
Dương Ánh Ngọc
Xem chi tiết
Nguyễn Thị Khánh Linh
21 tháng 12 2021 lúc 20:33

a) xét tg AMC và tg ABN có

MA=BA(gt)

CA=AN(gt)

ˆMAC=ˆBAN(doˆMAB+ˆBAC=ˆNAC+ˆBAC)MAC^=BAN^(doMAB^+BAC^=NAC^+BAC^)

=>(kết luận)...

b)gọi I là giao điểm của MC và BN

gọi giao điểm của BA và MI là F

vì ΔAMC=ΔABNΔAMC=ΔABNnên

ˆFMA=ˆFBIFMA^=FBI^

mà ˆFMA+ˆFMB=45OFMA^+FMB^=45O

=>ˆFBI+ˆIMB=45OFBI^+IMB^=45O

Xét ΔIMBΔIMBcó góc ˆIMB+ˆMBI+ˆBIMIMB^+MBI^+BIM^= 180O

Mà ˆIMB+ˆMBIIMB^+MBI^=900

Nguyễn Thị Khánh Linh
21 tháng 12 2021 lúc 20:43

a) Thấy ˆMAC=ˆMAB+ˆBAC=90o+ˆBAC=ˆCAN+ˆBAC=ˆBANMAC^=MAB^+BAC^=90o+BAC^=CAN^+BAC^=BAN^

Từ đây ta xét t/g MAC và BAN ta có:

=>MA=BA; AC=AN

=>ˆMAC=ˆBANMAC^=BAN^

=>ΔMAC=ΔBAN(c−g−c)⇒MC=BNΔMAC=ΔBAN(c−g−c)⇒MC=BN

đpcm.

b)

Ta gọi giao điểm của MC  và BN là 1 điểm D

Ta có: ˆDBA=ˆDMA(ΔMAC=ΔBAN(c−g−c))DBA^=DMA^(ΔMAC=ΔBAN(c−g−c))

Nên ˆMBD+ˆBMD=ˆMBA+ˆDBA+ˆBMD=ˆMBA+ˆDMA+ˆBMD=ˆMBAMBD^+BMD^=MBA^+DBA^+BMD^=MBA^+DMA^+BMD^=MBA^

+ˆBMA=90o+BMA^=90o

Xét t/g MBD có ˆMBD+ˆBMD=90o⇒ˆBMD=90oMBD^+BMD^=90o⇒BMD^=90o

⇒BN⊥MC⇒BN⊥MC

Bổ sung D giao điểm nhé vào hình nha bn.

c) Ta giả sử như ABC đều cạnh 4cm (theo đề bài) thì sẽ có: AM=AC=AB=NA=4cm

Áp dụng định lý pi-ta-go ta có:

Cho t/g MAB và NAC thì MB=NC=4√2(cm)42(cm)

Khi ABC đều cạnh 4cm thì AMC = NAB là t/g  vuông cân có  góc ở đỉnh : 90o+60o=150o

=>ˆAMC=ˆACMAMC^=ACM^= (180o-150o):2=15o

Thì ˆMCB=ˆACB−ˆACM=60o−15o=45oMCB^=ACB^−ACM^=60o−15o=45o

Lại có ˆMAN=360o−90o−60o−90o=120oMAN^=360o−90o−60o−90o=120o

Vì t/gMAN cân tại A nên ˆAMNAMN^= (180o-120o) : 2 =30o

=> ˆCNM=30o+15o=45oCNM^=30o+15o=45o

=>ˆCNM=ˆMCBCNM^=MCB^

=> BC//MN ( so le trong)

đpcm.

Ngọc Trần
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Phan Hà Linh
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NgânKim3011
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Team Free Fire 💔 Tớ Đan...
17 tháng 2 2020 lúc 21:36

c tự lm nhaaaaaaaaaaaaaaaaaaaaaaaa

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Team Free Fire 💔 Tớ Đan...
17 tháng 2 2020 lúc 21:37

í lộn a,b tự lm nhaaaaaaaaaaaaaaaaaaaaaaaaaa

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Team Free Fire 💔 Tớ Đan...
17 tháng 2 2020 lúc 21:39

c,Vẽ tam giác đều AMD ( D thuộc nửa mặt phẳng bờ AM không chứa C)(Bạn tự vẽ hình nha, dễ như ăn kẹo ấy)

=> DM = AD = AM

Sau đó bạn chứng minh tam giác ADB = tam giác AMC (c.g.c) (cũng dễ thôi)

=> BD = MC (cặp cạnh tương ứng)

Ta có: DM = AM, BD = MC

=> DM : BM : BD = 3:4:5

=> tam giác BDM vuông tại M

=> góc AMB = 90o + 60o = 150o

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